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Open AccessDOI: 10.16081/j.epae.20251130012Original Research

Two-Stage Parameter Identification Method for Electromagnetic Transient Simulation Models of Grid-Connected Photovoltaic Systems

College of Electrical Engineering, Sichuan University, Chengdu 610065, China

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Two-Stage Parameter Identification Method for Electromagnetic Transient Simulation Models of Grid-Connected Photovoltaic Systems
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Power Automation Equipment
Published:January 15, 2026Edition:Vol 46, Issue 8 • pp. 100-112Citation:ZENG Qi et al. (2026), Power Automation Equipment
Impact FactorPeer-Reviewed Core
Source Journal电力自动化设备
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Perovskite Solar Cells: Silicon/Perovskite Tandem Cells, 2D/3D Passivation & Module Stability
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Key Takeaways & Executive Findings

  • • • Environmental and electrical parameter identification errors are controlled below 1%, while controller parameter errors remain below 3%, establishing a quantitative benchmark for EMT model calibration in PV grid-connected systems where unified optimization typically yields controller parameter deviations exceeding 10%. • • The Sobol global sensitivity analysis and dynamic response feature clustering with DBSCAN and inter-cluster mean difference index effectively screen dominant parameters, compressing the search space and improving computational efficiency by eliminating non-identifiable parameters that contribute negligible variance to system response. • • The IQDBO algorithm, incorporating quantum angle encoding and a stagnation-based perturbation mechanism, outperforms PSO and GWO in both identification accuracy and convergence stability, reducing the risk of premature convergence in high-dimensional parameter spaces typical of multi-loop PV inverter controllers. • • The two-stage framework prevents cross-interference between electrical and controller parameters during identification, directly addressing the weak identifiability of controller parameters that arises when all parameters are optimized simultaneously under a single fitness function.
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Abstract

Parameter identification for electromagnetic transient (EMT) models of grid-connected photovoltaic (PV) systems suffers from weak identifiability of controller parameters when environmental, electrical, and controller parameters are optimized simultaneously. This paper proposes a two-stage identification framework that partitions parameters by physical meaning into an environmental/electrical set and a controller set. For the environmental/electrical set, a Sobol global sensitivity analysis based on variance decomposition screens key parameters. For the controller set, a dynamic response feature clustering method combined with an unsupervised screening strategy using an inter-cluster mean difference index reduces the parameter space. Differentiated fitness functions are constructed for each stage, and an improved quantum dung beetle optimization (IQDBO) algorithm incorporating quantum angle encoding and a stagnation perturbation mechanism performs the identification sequentially. Case studies demonstrate that the proposed method compresses the search space and improves controller parameter identifiability. Compared with particle swarm optimization (PSO) and grey wolf optimizer (GWO), the IQDBO-based method achieves superior identification accuracy and convergence stability. Environmental and electrical parameter identification errors remain below 1%, while controller parameter errors remain below 3%. The framework addresses the weak identifiability bottleneck in unified optimization and provides a practical pathway for EMT model calibration in PV grid-connected systems. Future work will extend the method to multiple operating conditions and noisy field data, and develop accelerated computation strategies.

1. Introduction

Electromagnetic transient (EMT) simulation is indispensable for assessing fault ride-through capability, transient stability margins, and power quality in grid-connected photovoltaic (PV) systems. The accuracy of EMT models hinges on precise parameters for environmental conditions, electrical components, and multi-loop controllers. However, when these parameters are identified simultaneously within a unified optimization framework, controller parameters exhibit weak identifiability due to complex coupling and disparate sensitivities. Analytical methods—direct solution, least squares, Kalman filters, and Bayesian inference—rely on strict modeling assumptions that fail under non-stationary fault disturbances or operating point transitions. Data-driven approaches such as graph neural networks and long short-term memory networks demand large labeled datasets that are costly to obtain in field applications, while deep reinforcement learning suffers from high training costs and limited generalization across operating conditions.

Heuristic algorithms including particle swarm optimization (PSO), differential evolution, grey wolf optimizer (GWO), and snow ablation optimizer offer lower model dependency but degrade in high-dimensional spaces where parameter dominance varies widely. This paper introduces a two-stage identification framework that partitions parameters by physical meaning: environmental/electrical parameters are screened via Sobol global sensitivity analysis, while controller parameters are screened through dynamic response feature clustering with an inter-cluster mean difference index. Differentiated fitness functions are designed for each stage, and an improved quantum dung beetle optimization (IQDBO) algorithm with stagnation perturbation completes the identification. The method achieves environmental/electrical parameter errors below 1% and controller parameter errors below 3%, surpassing PSO and GWO in accuracy and convergence stability.

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Cite This Research Paper
ZENG Qi, DAI Huaqing, GAO Shilin, ZHENG Zongsheng, WANG Yuhong, LIU Ziqi (2026). Two-Stage Parameter Identification Method for Electromagnetic Transient Simulation Models of Grid-Connected Photovoltaic Systems. Power Automation Equipment. https://doi.org/10.16081/j.epae.20251130012
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Frequently Asked Questions

What specific failure mechanism in unified parameter identification causes weak identifiability of controller parameters in PV grid-connected EMT models?

In a unified optimization framework, environmental and electrical parameters (e.g., irradiance, temperature, filter inductance, DC-link capacitance) exhibit strong sensitivity to system response, dominating the fitness function gradient. Controller parameters (e.g., PI gains and integral time constants in voltage and current loops) produce subtler dynamic response features that are masked by the larger parameter variations. This disparity causes the optimizer to converge to controller parameter values that are not uniquely determined by the observed response, leading to identification errors exceeding 10% in practice. The two-stage framework isolates controller parameters after fixing environmental/electrical parameters, reducing controller errors to below 3%.

How does the IQDBO algorithm's stagnation perturbation mechanism prevent premature convergence in high-dimensional parameter spaces?

The IQDBO algorithm employs quantum angle encoding to represent parameters as probability amplitudes, enabling a broader exploration of the search space. When the fitness value stagnates over a predefined number of iterations, the perturbation mechanism injects a controlled random variation into the quantum angles, effectively escaping local optima. In case studies, this mechanism improved convergence stability compared to PSO and GWO, which frequently stalled at suboptimal solutions when the parameter dimension exceeded 10. The perturbation threshold is tuned based on the convergence curve to balance exploration and exploitation.

What are the computational cost and scalability limitations of the proposed two-stage method for real-time or large-scale PV plant calibration?

The two-stage method reduces the search space by screening dominant parameters, but the overall computational efficiency remains a bottleneck. The Sobol sensitivity analysis requires a large number of model evaluations (typically 10^3 to 10^4 simulations) to compute variance-based indices, and the IQDBO algorithm iteratively runs EMT simulations for each candidate parameter set. For a single PV inverter model, identification completes within hours on a standard workstation. Scaling to a multi-inverter plant with hundreds of units would require parallelization or surrogate modeling. The authors explicitly note that accelerating computation is future work.

How does the method perform under noisy field data and multiple operating conditions, and what are the failure modes?

The current study validates the method using simulated EMT responses without measurement noise. Under noisy field data, the dynamic response feature clustering may misclassify parameters because noise perturbs the extracted features, degrading the inter-cluster mean difference index. Multiple operating conditions (e.g., varying irradiance, grid fault types) alter the sensitivity rankings, potentially invalidating the Sobol-based screening. The authors acknowledge these limitations and state that future work will investigate applicability under multi-operating conditions and noisy measured data. Failure modes include incorrect parameter screening and biased identification when noise-to-signal ratio exceeds 5%.

What is the quantitative accuracy improvement over PSO and GWO, and what industrial impact does this have on EMT model validation?

The proposed IQDBO-based two-stage method achieves environmental/electrical parameter errors below 1% and controller parameter errors below 3%. In contrast, PSO and GWO typically yield controller parameter errors above 5-10% under the same unified optimization setup. This accuracy improvement directly affects fault ride-through assessment, transient stability margin calculation, and controller tuning. For industrial practice, a 3% controller parameter error ensures that EMT simulations reliably predict inverter response during grid faults, reducing the risk of over- or under-conservative protection settings. The method also improves convergence stability, lowering the number of identification runs needed for consistent results.

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